2010年普通高等学校招生全国统一考试(含答案).doc

2010年普通高等学校招生全国统一考试(含答案) In 2010, ordinary colleges and universities enrolled in the national unified examination Mathematics (Theory) (Beijing volume) This paper is divided into two parts, Volume I and volume ii. Vol. I, pages 1 to 2, Vol. II, pages 3 to 5, 150 points. The exam lasted 120 minutes. The examinee must answer the answer card on the examination paper, and the answer is invalid. After the examination, the test paper and answer sheet will be given. Volume 1 (140 total of multiple-choice questions) A big problem, the total of 8 items, each item of 5 points, a total of 40 points. In the four option to match each list, selected in line with requirements of the subject of A. (1) set, = = (A) {1,2} (B), {0,1,2} (C), {1,2,3} (D), {0,1,2,3} (2) in geometric progression, the ratio is m=, if. (A) 9 (B) 10 (C) 11 (D) 12 (3) a cuboid removes a small cuboid, and the positive (main) view and the lateral (left) view of the geometry are shown on the right, respectively, and the top view of the geometry is (4) 8 students and 2 teachers in a row group, 2 teachers are not adjacent lines for species (A) (B) (C) (D); (5) the polar coordinate equation (p-1) () = = (P, 0) represents the graph (A) two circles (B), two straight lines (C) a circle and a ray (D) in a straight line and a ray (6) a and B are nonzero vectors. is the function f (x) = (xa+b) (xb-a) is a primary function (A) sufficient and unnecessary conditions (B) necessary and inadequate conditions (C) sufficient and necessary conditions (D) are neither sufficient nor necessary (7) set an inequality group, which represents the planar region of D, if the exponential function y= is on the image Where there is a point on the region D, then the range of a is (A) (1,3] (B) [2,3] (C) (1,2] (D) [3]] (8) as shown in figure ABCD-, cube edge length is 2, E, F in the point on the edge point, P, Q respectively in the edge of AD, CD, E=x, DQ=y, if EF=1, DP = Z (x, y, Z, PEFQ is greater than zero) tetrahedral volume (A) is relate